F-3 Deformation analysis of vertically/horizontally averaged equiareal cylindric mappings 585
Fig. F.3. Vertical weighted mean of the generalized Lambert projection and the generalized Sanson–Flamsteed
projection of the biaxial ellipsoid E
2
A,B (generalized Foucaut projection), squared relative eccentricity E
2 = 0.1,
weight parameters α = β = 1.
Fig. F.4. Vertical weighted mean of the generalized Lambert projection and the generalized Sanson–Flamsteed
projection of the biaxial ellipsoid E
2
A,B , squared relative eccentricity E
2 = 0.1, weight parameters α = 0.5,
β = 1.
Fig. F.5. Vertical weighted mean of the generalized Lambert projection and the generalized Sanson–Flamsteed
projection of the biaxial ellipsoid E
2
A,B , squared relative eccentricity E
2 = 0.1, weight parameters α = 0.1,
β = 1.
Fig. F.6. Horizontal weighted mean of the generalized Lambert projection and the generalized Sanson–
Flamsteed projection of the biaxial ellipsoid E
2
A,B , squared relative eccentricity E
2 = 0.1, weight parameters
α = 1, β = 0.1.
Fig. F.3. Vertical weighted mean of the generalized Lambert projection and the generalized Sanson–Flamsteed
projection of the biaxial ellipsoid E
2
A,B (generalized Foucaut projection), squared relative eccentricity E
2 = 0.1,
weight parameters α = β = 1.
Fig. F.4. Vertical weighted mean of the generalized Lambert projection and the generalized Sanson–Flamsteed
projection of the biaxial ellipsoid E
2
A,B , squared relative eccentricity E
2 = 0.1, weight parameters α = 0.5,
β = 1.
Fig. F.5. Vertical weighted mean of the generalized Lambert projection and the generalized Sanson–Flamsteed
projection of the biaxial ellipsoid E
2
A,B , squared relative eccentricity E
2 = 0.1, weight parameters α = 0.1,
β = 1.
Fig. F.6. Horizontal weighted mean of the generalized Lambert projection and the generalized Sanson–
Flamsteed projection of the biaxial ellipsoid E
2
A,B , squared relative eccentricity E
2 = 0.1, weight parameters
α = 1, β = 0.1.